Add to ORKGInequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators with non-negative electric potentials in domains. The bounds reflect the correct order of growth in the semi-classical limit
We study the Schrodinger operator with a constant magnetic field in the exterior of a compact domain...
Abstract. Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger op...
Inequalities are derived for power sums of the real part and the modulus of the eigenvalues of a Sch...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
We prove semi-classical estimates on moments of eigenvalues of the Aharonov-Bohm operator in bounded...
We consider the Dirichlet Laplacian with a constant magnetic field in a two-dimensional domain of fi...
We consider the Dirichlet Laplacian with a constant magnetic field in a two-dimensional domain of fi...
We present an overview over recent results concerning semi-classical spectral estimates for magnetic...
We present an overview over recent results concerning semi-classical spectral estimates for magnetic...
We show that the Lieb-Thirring inequalities on moments of negative eigenvalues of Schrödinger-like o...
We consider Schrödinger operators in R^d with complex potentials supported on a hyperplane and show ...
We consider Schrödinger operators in R^d with complex potentials supported on a hyperplane and show ...
Given a potential $V$ and the associated Schrödinger operator -Δ+$V$, we consider the problem of pro...
We show that the Lieb-Thirring inequalities on moments of negative eigenvalues of Schrödinger-like o...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
We study the Schrodinger operator with a constant magnetic field in the exterior of a compact domain...
Abstract. Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger op...
Inequalities are derived for power sums of the real part and the modulus of the eigenvalues of a Sch...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
We prove semi-classical estimates on moments of eigenvalues of the Aharonov-Bohm operator in bounded...
We consider the Dirichlet Laplacian with a constant magnetic field in a two-dimensional domain of fi...
We consider the Dirichlet Laplacian with a constant magnetic field in a two-dimensional domain of fi...
We present an overview over recent results concerning semi-classical spectral estimates for magnetic...
We present an overview over recent results concerning semi-classical spectral estimates for magnetic...
We show that the Lieb-Thirring inequalities on moments of negative eigenvalues of Schrödinger-like o...
We consider Schrödinger operators in R^d with complex potentials supported on a hyperplane and show ...
We consider Schrödinger operators in R^d with complex potentials supported on a hyperplane and show ...
Given a potential $V$ and the associated Schrödinger operator -Δ+$V$, we consider the problem of pro...
We show that the Lieb-Thirring inequalities on moments of negative eigenvalues of Schrödinger-like o...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
We study the Schrodinger operator with a constant magnetic field in the exterior of a compact domain...
Abstract. Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger op...
Inequalities are derived for power sums of the real part and the modulus of the eigenvalues of a Sch...